
The result of Diallo (see [1]} or [2]}): any pair of hyperbolic metrics on a surface of genus at least 2 can be realized as the induced metric on the boundary of the convex core of a GHMC AdS spacetime.

Its extension by Tamburelli [3]} to prescribing metrics of curvature less than \(-1\)  on the boundary of convex domains in GHMC AdS spacetimes.

A dual result [4]} on prescribing the measured bending laminations on the boundary of the convex core of GHMC AdS spacetimes.

